No.1595
Œ๖—“IW‡˜_‚ฦW‡˜_“Iˆส‘Š‹๓Šิ˜_
Axiomatic Set Theory and Set-theoretic Topology
RIMS Œค‹†W‰๏•๑W
@
2007/11/28`2007/11/30
‰ร“c@Ÿ
Masaru Kada
@
–ฺ@ŽŸ
@
1. Partitions of the reals and models of $ZF$ (Axiomatic Set Theory and Set-theoretic Topology)--------------------------------------1
@@@@Instituto Venezolano de Investigaciones Cientificas@@@Prisco, Carlos Augusto Di
@
2. A generalization of a problem of Fremlin (Axiomatic Set Theory and Set-theoretic Topology)----------------------------------------6
@@@@’†•”‘ๅŠwHŠw•”—Šw‹ณŽบ@@@Ÿบ–์ น@(Fuchino, Sakae)
@
3. Ultrafilters and Higson compactifications (Axiomatic Set Theory and Set-theoretic Topology)--------------------------------------14
@@@@‘ๅใ•{—ง‘ๅŠw—ŠwŒnŒค‹†‰ศ@@@‰ร“c Ÿ@(Kada, Masaru)
@
4. On pair-splitting and pair-reaping pairs of $\omega$ (Axiomatic Set Theory and Set-theoretic Topology)---------------------------20
@@@@@@@“์ —T–พ@(Minami, Hiroaki)
@
5. Club guessing on the least uncountable cardinal and CH (Axiomatic Set Theory and Set-theoretic Topology)-------------------------32
@@@@“์ŽR‘ๅŠw”—๎•๑Šw•”@@@‹{Œณ ’‰•q@(MIYAMOTO, Tadatoshi)
@
6. Certain ideals related to the strong measure zero ideal (Axiomatic Set Theory and Set-theoretic Topology)------------------------37
@@@@‘ๅใ•{—ง‘ๅŠw—ŠwŒnŒค‹†‰ศ@@@‘ๅ{‰๊ ธ@(Osuga, Noboru)
@
7. Partial stationary reflection in $\mathcal{P}_{\omega_1}\omega_2$ (Axiomatic Set Theory and Set-theoretic Topology)--------------47
@@@@–ผŒร‰ฎ‘ๅŠw๎•๑‰ศŠwŒค‹†‰ศ@@@Ž๐ˆไ ‘๑Žj@(Sakai, Hiroshi)
@
8. A NEW SATURATED FILTER (Axiomatic Set Theory and Set-theoretic Topology)---------------------------------------------------------63
@@@@’}”g‘ๅŠw”ŠwŒn@@@‰–’J ^O@(SHIOYA, MASAHIRO)
@
9. PARTITIONING A STATIONARY SET IN $mathcal{P}(\lambda)$ (Axiomatic Set Theory and Set-theoretic Topology)-------------------------70
@@@@–ผŒร‰ฎ‘ๅŠw๎•๑‰ศŠwŒค‹†‰ศ@@@”–—t ‹G˜H@(Usuba, Toshimichi)
@
10. THE INEQUALITY $\mathfrak{b}>\aleph_1$ CAN BE CONSIDERED AS AN ANALOGUE OF SUSLIN'S HYPOTHESIS (Axiomatic Set Theory and Set-theoretic Topology)---84
@@@@ร‰ช‘ๅŠw—Šw•”@@@ˆห‰ช ‹PK@(Yorioka, Teruyuki)
@
11. The variety of $\mathfrak{sa}(X)$ (Axiomatic Set Theory and Set-theoretic Topology)---------------------------------------------89
@@@@–ผŒร‰ฎ‘ๅŠw๎•๑‰ศŠwŒค‹†‰ศ@@@‹gM N•v@(Yoshinobu, Yasuo)
@